REFERENCES Basic AC Reactive Components

REFERENCES

Gussow, Milton, Schaum's Outline Series, Basic Electricity,McGraw-Hill.

Academic Projzram for Nuclear Power Plant Personnel,Volume IV, Columbia, MD: General Physics Corporation, Library of Congress Card #A 326517, 1982.

Sienko and Plane, Chemical Principles and Properties,2"d Edition, McGraw-Hill.

Academic Program for Nuclear Power Plant Personnel,Volume II, Columbia, MD: General Physics Corporation, Library of Congress Card #A 326517, 1982.

Nasar and Unnewehr, Electromechanics and Electric Machines,John Wiley and Sons.

Van Valkenburgh, Nooger, and Neville, Basic Electricity,Vol. 5, Hayden Book Company.

Exide Industrial Marketing Division, The Storage Battery, Lead-Acid Type,The Electric Storage Battery Company.

Lister, Eugene C., Electric Circuits and Machines,5`''Edition, McGraw-Hill.

Croft, Carr, Watt, and Summers, American Electricians Handbook,10`''Edition, McGraw-Hill.

Mason, C. Russel, The Art and Science of Protective Relaying,John Wiley and Sons.

Mileaf, Harry, Electricity One - Seven,Revised 2"d Edition, Hayden Book Company.

Buban and Schmitt, Understanding Electricity and Electronics,3~_d Edition, McGrawHill.

Kidwell, Walter, Electrical Instruments and Measurements,McGraw-Hill.

TERMINAL OBJECTIVE

1.0 Using the rules associated with inductors and capacitors, DESCRIBE the characteristics of these elements when they are placed in an AC circuit.

ENABLING OBJECTIVES

1.1 DESCRIBE inductive reactance (XL).

1.2 Given the operation frequency (f) and the value of inductance (L), CALCULATE the inductive reactance (X_L) of a simple circuit.

1.3 DESCRIBE the effect of the phase relationship between current and voltage in an inductive circuit.

1.4 DRAW a simple phasor diagram representing AC current (1) and voltage (E) in an inductive circuit.

1.5 DEFINE capacitive reactance (X_c).

1.6 Given the operating frequency (f) and the value of capacitance (C), CALCULATE the capacitive reactance (X_c) of a simple AC circuit.

1.7 DESCRIBE the effect on phase relationship between current (1) and voltage (E) in a capacitive circuit.

1.8 DRAW a simple phasor diagram representing AC current (1) and voltage (E) in a capacitive circuit.

1.9 DEFINE impedance (Z).

1.10 Given the values for resistance (R) and inductance (L) and a simple R-L series AC circuit, CALCULATE the impedance (Z) for that circuit.

1.11 Given the values for resistance (R) and capacitance (C) and a simple R-C series AC circuit, CALCULATE the impedance (Z) for that circuit.

1.12 Given a simple R-C-L series AC circuit and the values for resistance (R), inductive reactance (X_L), and capacitive reactance (X_c), CALCULATE the impedance (Z) for that circuit.

1.13 STATE the formula for calculating total current (IT) in a simple parallel R-C-L AC circuit.

1.14 Given a simple R-C-L parallel AC circuit and the values for voltage (V_T), resistance (R), inductive reactance (X_L), and capacitive reactance (Xc), CALCULATE the impedance (Z) for that circuit.

1.15 DEFINE resonance.

1.16 Given the values of capacitance (C) and inductance (L), CALCULATE the resonant frequency.

1.17 Given a series R-C-L circuit at resonance, DESCRIBE the net reactance of the circuit.

1.18 Given a parallel R-C-L circuit at resonance, DESCRIBE the circuit output relative to current (1).